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The cash would be used by the University to fund 40 scholarships to create places in engineering courses.

The money will come from Aberdeenshire’s share of the money provided under the Government’s funding settlement for 2014/15 – an education grant which is worth £1.2 billion.

The money is to be split between the region’s four universities and all is expected to come from the province.

Aberdeen University has been awarded £18.2 million and Stirling University £3.5 million for the first year of the grant.

Students will receive grants of £5,000 to support their fee and have a significant boost in their finances for two years.

The universities will also have the ability to increase the number of their students studying for a degree.

Meanwhile, Aberdeen is to spend £28.8 million and Stirling £1.4 million of its grant on a massive expansion programme on its Deans Drive campus and research facilities.

The University will use £10.7 million to expand its iconic Dundee campus – which will bring a totally new hospital, university, offices and a huge student accommodation complex to the city.

The expansion programme is expected to benefit some 5,000 students and has been designed to make the campus more student-friendly.

Aberdeen is to use the funding for a new £20 million entrance building on the city’s Ellandon Street campus.

Stirling will also invest £10.7 million into its facilities, including the £1.5 million Stirling Business Park and £20 million White Stirling research park on its University Square

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Abstract

The question of topology is the earliest and the most basic concept.
Any human being loves to be on the top of the highest mountain on
the Earth. The extreme value of the distance to the bottom of the
planet is called the Inverse Mercator Projection, it has the following
formulae

inverse of the tangent of a large part of the Equator,
the South Pole and the Northern and Southern Poles.

The topology can also be referred to the things that cannot change
in time. For example, the Square is a topological space with the
condition that the sum of any two of the sides is equal to the other
two sides.

There are other geometrical topological spaces like the Circle.
The plane is not a topological space. The topological notions of
space can be illustrated and can be proved on a very simple
example.

Proof. Let us consider the sphere as a topological space. If
we consider points (X, Y) and (Y, Z) of the sphere, then we
can infer that (X, Z) is a point on the sphere. The length
of the segment between (X, Y) and (Y, Z) is equal to
the sum of the radius and the angle between X and Z.

The closure of a set is the collection of all points
of the space, which are contained in the set. A set of the
given set is the collection of all points that are not
in any other set. The set of a finite number of topological
spaces is the collection of their union. All closed set are
compact.

The set of all infinite sequences is the collection of
all non-empty sets of finite length. The set of all
infinite sequences is also a set of all sequences
of finite length. The set of all infinite sequences is
the smallest topological space, which contains the

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